MMEA (The Measurement, Monitoring and Environmental Efficiency Assessment) research program final seminar presentation by Senior Scientist Jarmo Koistinen, Finnish Meteorological Institute
This document provides details about a course on random variables and stochastic processes. It includes:
- An overview of the course content which will cover probability theory, random variables, distributions, and stochastic processes.
- Information about assignments, quizzes, grading policy, textbooks, and the instructor's office hours.
- Examples and explanations of key concepts from probability theory that will be covered, including sample spaces, probability values, events, and complements of events. Applications to games of chance, software errors, and power plant operations are discussed.
- The goal of developing mathematical tools to analyze and characterize random signals and stochastic processes is stated.
This document discusses integration using algebraic substitution and trigonometric substitution. It provides examples of integrating trigonometric functions and expressions involving radicals using these substitution techniques. Key formulas for integrating trigonometric functions are presented. Examples show how to transform integrals involving powers of trigonometric functions into integrable forms by using trigonometric identities.
1. Probability is the study of randomness and uncertainty of outcomes from experiments or processes. It allows us to make statements about the likelihood of events occurring.
2. Events are outcomes or sets of outcomes from random experiments. The probability of an event is calculated based on the number of outcomes in the event compared to the total number of possible outcomes.
3. Conditional probability is the likelihood of one event occurring given that another event has occurred. It is calculated as the probability of both events occurring divided by the probability of the first event. Conditional probabilities are useful for problems involving dependent events.
Factor Theorem and Remainder Theorem. Mathematics10 Project under Mrs. Marissa De Ocampo. Prepared by Danielle Diva, Ronalie Mejos, Rafael Vallejos and Mark Lenon Dacir of 10- Einstein. CNSTHS.
This document provides an overview of differentiation and derivatives. It defines the derivative as the instantaneous rate of change of a quantity with respect to another. The process of finding derivatives is called differentiation. Isaac Newton and Gottfried Leibniz developed the fundamental theorem of calculus in the 17th century. Derivatives have many applications across various sciences such as physics, biology, economics, and chemistry. They are used to calculate velocity, acceleration, population growth rates, marginal costs/revenues, reaction rates, and more.
This document discusses the normal distribution and standard normal curve. It defines key properties of the normal distribution including that it is bell-shaped and symmetrical around the mean. The standard normal curve is introduced which has a mean of 0 and standard deviation of 1. The z-score is defined as a way to locate a value within a distribution based on its mean and standard deviation. Various probabilities are associated with areas under the normal curve based on z-scores.
This document provides details about a course on random variables and stochastic processes. It includes:
- An overview of the course content which will cover probability theory, random variables, distributions, and stochastic processes.
- Information about assignments, quizzes, grading policy, textbooks, and the instructor's office hours.
- Examples and explanations of key concepts from probability theory that will be covered, including sample spaces, probability values, events, and complements of events. Applications to games of chance, software errors, and power plant operations are discussed.
- The goal of developing mathematical tools to analyze and characterize random signals and stochastic processes is stated.
This document discusses integration using algebraic substitution and trigonometric substitution. It provides examples of integrating trigonometric functions and expressions involving radicals using these substitution techniques. Key formulas for integrating trigonometric functions are presented. Examples show how to transform integrals involving powers of trigonometric functions into integrable forms by using trigonometric identities.
1. Probability is the study of randomness and uncertainty of outcomes from experiments or processes. It allows us to make statements about the likelihood of events occurring.
2. Events are outcomes or sets of outcomes from random experiments. The probability of an event is calculated based on the number of outcomes in the event compared to the total number of possible outcomes.
3. Conditional probability is the likelihood of one event occurring given that another event has occurred. It is calculated as the probability of both events occurring divided by the probability of the first event. Conditional probabilities are useful for problems involving dependent events.
Factor Theorem and Remainder Theorem. Mathematics10 Project under Mrs. Marissa De Ocampo. Prepared by Danielle Diva, Ronalie Mejos, Rafael Vallejos and Mark Lenon Dacir of 10- Einstein. CNSTHS.
This document provides an overview of differentiation and derivatives. It defines the derivative as the instantaneous rate of change of a quantity with respect to another. The process of finding derivatives is called differentiation. Isaac Newton and Gottfried Leibniz developed the fundamental theorem of calculus in the 17th century. Derivatives have many applications across various sciences such as physics, biology, economics, and chemistry. They are used to calculate velocity, acceleration, population growth rates, marginal costs/revenues, reaction rates, and more.
This document discusses the normal distribution and standard normal curve. It defines key properties of the normal distribution including that it is bell-shaped and symmetrical around the mean. The standard normal curve is introduced which has a mean of 0 and standard deviation of 1. The z-score is defined as a way to locate a value within a distribution based on its mean and standard deviation. Various probabilities are associated with areas under the normal curve based on z-scores.
This document discusses Monte Carlo methods for numerical integration and simulation. It introduces the challenge of sampling from probability distributions and several Monte Carlo techniques to address this, including importance sampling, rejection sampling, and Metropolis-Hastings. It provides pseudocode for rejection sampling and discusses its application to estimating pi. Finally, it outlines using Metropolis-Hastings to simulate the Ising model of magnetization.
The document discusses solving systems of nonlinear equations in two variables. It provides examples of nonlinear systems that contain equations that are not in the form Ax + By = C, such as x^2 = 2y + 10. Methods for solving nonlinear systems include substitution and addition. The substitution method involves solving one equation for one variable and substituting into the other equation. The addition method involves rewriting the equations and adding them to eliminate variables. Examples demonstrate both methods and finding the solution set that satisfies both equations.
The document provides an introduction to probability. It discusses:
- What probability is and the definition of probability as a number between 0 and 1 that expresses the likelihood of an event occurring.
- A brief history of probability including its development in French society in the 1650s and key figures like James Bernoulli, Abraham De Moivre, and Pierre-Simon Laplace.
- Key terms used in probability like events, outcomes, sample space, theoretical probability, empirical probability, and subjective probability.
- The three types of probability: theoretical, empirical, and subjective probability.
- General probability rules including: the probability of impossible/certain events; the sum of all probabilities equaling 1; complements
The document defines a polynomial function as a function of the form f(x) = anxn + an-1xn-1 +...+ a0, where n is a nonnegative integer and an, an-1,...a0 are real numbers with an ≠ 0. The degree of a polynomial is the highest exponent of its terms. Examples are provided to illustrate how to determine the degree and number of terms of polynomial functions. The document also asks questions to check understanding of identifying polynomial functions and determining their degree.
This document provides an introduction to the key concepts of set theory, including:
- A set is a well-defined collection of objects or elements. Sets can be defined by listing elements or describing membership rules.
- Common notations are presented for defining sets, elements, membership, subsets, unions, intersections, complements, and cardinality.
- Finite and infinite sets are discussed. Special sets like the empty set, power set, and universal set are introduced.
- Venn diagrams are used to visually represent relationships between sets such as subsets, unions, intersections, and complements.
This document discusses binomial expansion, which is the process of expanding expressions with two terms like (x + a) to higher powers without lengthy multiplication. It introduces Pascal's triangle as a way to determine the coefficients in the expanded terms. It then defines the factorial operation and provides a general formula for determining the coefficients of any term when expanding a binomial to a given power.
The number π is a mathematical constant. Pi Day is an annual celebration of the mathematical constant π (pi). Pi Day is observed on March 14 (3/14 in the month/day date format) since 3, 1, and 4 are the first three significant digits of 휋. In 2009, the United States House of Representatives supported the designation of Pi Day.
Using pi, it can measure things like ocean wave, light waves, sound waves, river bends, radioactive particle distribution and probability like the distribution of pennies, the grid of nails and mountains by using a series of circles.
[PowerPoint 2019
Original design and layout may be distorted.]
Contains history of weather prediction from the ancient times and how math is involved. Also includes applications of weather prediction.
The document discusses probability and chance. It defines probability as a measure of how likely an event is to occur from 0 to 1, with 1 being certain and 0 being impossible. Chance is expressed as a percentage, with 50% meaning equally likely. Examples are given of probability in weather forecasting and games. The origins and modern uses of probability are outlined in fields like traffic control, genetics, and investment returns. Predictable versus unpredictable events are distinguished. Formulae for calculating probability from sample data are provided. Random phenomena are described as having uncertain individual outcomes but regular relative frequencies over many repetitions, like coin tosses. Applications in risk assessment and commodity markets are mentioned. Reliability engineering in product design is discussed as using probability of
The document discusses exponential functions of the form f(x) = ax, where a is the base. It defines exponential functions and provides examples of evaluating them. The key aspects of exponential graphs are that they increase rapidly as x increases and have a horizontal asymptote of y = 0 if a > 1 or y = 0 if 0 < a < 1. Examples are given of sketching graphs of exponential functions and stating their domains and ranges. The graph of the natural exponential function f(x) = ex is also discussed.
1) Mathematics involves quantities, numbers, and symbols and is used to study relationships. Engineering applies science to design and manufacture products to make life simpler, faster and more efficient.
2) Engineers use math like geometry, algebra, calculus, and trigonometry to solve problems, design machines, and create structures like bridges and buildings.
3) They also use math to analyze simulations, develop models, and predict outcomes to maximize safety and efficiency in areas like aerospace, environmental and civil engineering.
The area under a curve between two x-values is the definite integral of the function. This area can be positive if above the x-axis and negative if below. To find the total area under a curve, the curve is broken into sections where the function is either above or below zero and the integral is evaluated over each section adding or subtracting areas as appropriate. The example problem demonstrates finding the total area under the curve defined by y=x^2-x-2 between -2 and 3 by breaking it into three sections and evaluating the integral over each.
Complex numbers were first conceived by Cardano to solve cubic equations and ultimately led to the fundamental theorem of algebra. Complex numbers form an algebraically closed field where any polynomial equation has a root. Rules for addition, subtraction, and multiplication of complex numbers were developed by Bombelli. Complex numbers can be expressed as a + bi and are used throughout fields like signal processing, image processing, and more. Fractals generated from complex numbers produce beautiful patterns through iteration.
This document discusses loci and how to write equations representing loci given certain conditions. It begins by defining a locus as a set of points traced by a moving point based on a specific rule or condition. Examples are then given of writing equations for loci of points equidistant from two given points, finding the midpoint, or a given distance from one point. The key is setting up an equation relating the distances defined by the condition and solving for the relationship between x and y.
General 2 HSC Credit and Borrowing - Future ValueSimon Borgert
This document provides three examples of calculating future and present values of investments using compound interest formulas. The first two examples show calculating the future value after 7 years of an initial $4000 investment at 5.5% annual interest, with the second example compounding interest monthly rather than annually, resulting in a higher future value. The third example calculates the present value of an annuity worth $11,375 in 5 years at 6% interest per year.
Elementary Statistics Chapter 4 covers probability. Section 4.2 discusses the addition rule and multiplication rule for finding probabilities of compound events. The addition rule states that the probability of event A or B occurring is equal to the probability of A plus the probability of B minus the probability of both A and B occurring. The multiplication rule is used to find the probability of two events both occurring, which is the probability of the first event multiplied by the probability of the second event given that the first has occurred. Examples demonstrate how to use these rules to calculate probabilities of compound events.
This document discusses the addition rules for probability of compound events. It defines mutually exclusive events as events that cannot occur at the same time, and explains that for mutually exclusive events A and B, the probability of A or B is equal to the probability of A plus the probability of B. For events that are not mutually exclusive, the probability of A or B is equal to the probability of A plus the probability of B minus the probability of A and B occurring together. Several examples are provided to illustrate calculating probabilities using these addition rules.
O documento descreve a importância da Ceia do Senhor, explicando que (1) é um memorial da morte de Cristo para redimir os crentes do pecado, (2) é um ato de comunhão com Cristo e outros crentes, e (3) é um antegozo do reino futuro de Deus quando todos os crentes estarão com o Senhor.
Climate and crop modelling approach-Cropping advisories based on seasonal for...ICRISAT
In a pilot study conducted in South India, farmers who followed the cropping advisory derived from climate and crop simulation modeling earned 20% more than those who did not heed the advice.A majority of the farming community in
Hussainapuram, Kurnool, Andhra Pradesh, India, live below the poverty line. Over 50% of the cultivators hold less than two hectares of dryland. Twice in every five years the village experiences drought. Recurrent droughts force migration to nearby cities for employment. In this region the deep black soils are deficient in major and micro nutrients like nitrogen, phosphorus, sulfur, boron and zinc. Cotton, groundnut, sunflower and chickpea are the major crops in the region. Cotton growers have been the worst hit by changing rainfall patterns.
This document discusses Monte Carlo methods for numerical integration and simulation. It introduces the challenge of sampling from probability distributions and several Monte Carlo techniques to address this, including importance sampling, rejection sampling, and Metropolis-Hastings. It provides pseudocode for rejection sampling and discusses its application to estimating pi. Finally, it outlines using Metropolis-Hastings to simulate the Ising model of magnetization.
The document discusses solving systems of nonlinear equations in two variables. It provides examples of nonlinear systems that contain equations that are not in the form Ax + By = C, such as x^2 = 2y + 10. Methods for solving nonlinear systems include substitution and addition. The substitution method involves solving one equation for one variable and substituting into the other equation. The addition method involves rewriting the equations and adding them to eliminate variables. Examples demonstrate both methods and finding the solution set that satisfies both equations.
The document provides an introduction to probability. It discusses:
- What probability is and the definition of probability as a number between 0 and 1 that expresses the likelihood of an event occurring.
- A brief history of probability including its development in French society in the 1650s and key figures like James Bernoulli, Abraham De Moivre, and Pierre-Simon Laplace.
- Key terms used in probability like events, outcomes, sample space, theoretical probability, empirical probability, and subjective probability.
- The three types of probability: theoretical, empirical, and subjective probability.
- General probability rules including: the probability of impossible/certain events; the sum of all probabilities equaling 1; complements
The document defines a polynomial function as a function of the form f(x) = anxn + an-1xn-1 +...+ a0, where n is a nonnegative integer and an, an-1,...a0 are real numbers with an ≠ 0. The degree of a polynomial is the highest exponent of its terms. Examples are provided to illustrate how to determine the degree and number of terms of polynomial functions. The document also asks questions to check understanding of identifying polynomial functions and determining their degree.
This document provides an introduction to the key concepts of set theory, including:
- A set is a well-defined collection of objects or elements. Sets can be defined by listing elements or describing membership rules.
- Common notations are presented for defining sets, elements, membership, subsets, unions, intersections, complements, and cardinality.
- Finite and infinite sets are discussed. Special sets like the empty set, power set, and universal set are introduced.
- Venn diagrams are used to visually represent relationships between sets such as subsets, unions, intersections, and complements.
This document discusses binomial expansion, which is the process of expanding expressions with two terms like (x + a) to higher powers without lengthy multiplication. It introduces Pascal's triangle as a way to determine the coefficients in the expanded terms. It then defines the factorial operation and provides a general formula for determining the coefficients of any term when expanding a binomial to a given power.
The number π is a mathematical constant. Pi Day is an annual celebration of the mathematical constant π (pi). Pi Day is observed on March 14 (3/14 in the month/day date format) since 3, 1, and 4 are the first three significant digits of 휋. In 2009, the United States House of Representatives supported the designation of Pi Day.
Using pi, it can measure things like ocean wave, light waves, sound waves, river bends, radioactive particle distribution and probability like the distribution of pennies, the grid of nails and mountains by using a series of circles.
[PowerPoint 2019
Original design and layout may be distorted.]
Contains history of weather prediction from the ancient times and how math is involved. Also includes applications of weather prediction.
The document discusses probability and chance. It defines probability as a measure of how likely an event is to occur from 0 to 1, with 1 being certain and 0 being impossible. Chance is expressed as a percentage, with 50% meaning equally likely. Examples are given of probability in weather forecasting and games. The origins and modern uses of probability are outlined in fields like traffic control, genetics, and investment returns. Predictable versus unpredictable events are distinguished. Formulae for calculating probability from sample data are provided. Random phenomena are described as having uncertain individual outcomes but regular relative frequencies over many repetitions, like coin tosses. Applications in risk assessment and commodity markets are mentioned. Reliability engineering in product design is discussed as using probability of
The document discusses exponential functions of the form f(x) = ax, where a is the base. It defines exponential functions and provides examples of evaluating them. The key aspects of exponential graphs are that they increase rapidly as x increases and have a horizontal asymptote of y = 0 if a > 1 or y = 0 if 0 < a < 1. Examples are given of sketching graphs of exponential functions and stating their domains and ranges. The graph of the natural exponential function f(x) = ex is also discussed.
1) Mathematics involves quantities, numbers, and symbols and is used to study relationships. Engineering applies science to design and manufacture products to make life simpler, faster and more efficient.
2) Engineers use math like geometry, algebra, calculus, and trigonometry to solve problems, design machines, and create structures like bridges and buildings.
3) They also use math to analyze simulations, develop models, and predict outcomes to maximize safety and efficiency in areas like aerospace, environmental and civil engineering.
The area under a curve between two x-values is the definite integral of the function. This area can be positive if above the x-axis and negative if below. To find the total area under a curve, the curve is broken into sections where the function is either above or below zero and the integral is evaluated over each section adding or subtracting areas as appropriate. The example problem demonstrates finding the total area under the curve defined by y=x^2-x-2 between -2 and 3 by breaking it into three sections and evaluating the integral over each.
Complex numbers were first conceived by Cardano to solve cubic equations and ultimately led to the fundamental theorem of algebra. Complex numbers form an algebraically closed field where any polynomial equation has a root. Rules for addition, subtraction, and multiplication of complex numbers were developed by Bombelli. Complex numbers can be expressed as a + bi and are used throughout fields like signal processing, image processing, and more. Fractals generated from complex numbers produce beautiful patterns through iteration.
This document discusses loci and how to write equations representing loci given certain conditions. It begins by defining a locus as a set of points traced by a moving point based on a specific rule or condition. Examples are then given of writing equations for loci of points equidistant from two given points, finding the midpoint, or a given distance from one point. The key is setting up an equation relating the distances defined by the condition and solving for the relationship between x and y.
General 2 HSC Credit and Borrowing - Future ValueSimon Borgert
This document provides three examples of calculating future and present values of investments using compound interest formulas. The first two examples show calculating the future value after 7 years of an initial $4000 investment at 5.5% annual interest, with the second example compounding interest monthly rather than annually, resulting in a higher future value. The third example calculates the present value of an annuity worth $11,375 in 5 years at 6% interest per year.
Elementary Statistics Chapter 4 covers probability. Section 4.2 discusses the addition rule and multiplication rule for finding probabilities of compound events. The addition rule states that the probability of event A or B occurring is equal to the probability of A plus the probability of B minus the probability of both A and B occurring. The multiplication rule is used to find the probability of two events both occurring, which is the probability of the first event multiplied by the probability of the second event given that the first has occurred. Examples demonstrate how to use these rules to calculate probabilities of compound events.
This document discusses the addition rules for probability of compound events. It defines mutually exclusive events as events that cannot occur at the same time, and explains that for mutually exclusive events A and B, the probability of A or B is equal to the probability of A plus the probability of B. For events that are not mutually exclusive, the probability of A or B is equal to the probability of A plus the probability of B minus the probability of A and B occurring together. Several examples are provided to illustrate calculating probabilities using these addition rules.
O documento descreve a importância da Ceia do Senhor, explicando que (1) é um memorial da morte de Cristo para redimir os crentes do pecado, (2) é um ato de comunhão com Cristo e outros crentes, e (3) é um antegozo do reino futuro de Deus quando todos os crentes estarão com o Senhor.
Climate and crop modelling approach-Cropping advisories based on seasonal for...ICRISAT
In a pilot study conducted in South India, farmers who followed the cropping advisory derived from climate and crop simulation modeling earned 20% more than those who did not heed the advice.A majority of the farming community in
Hussainapuram, Kurnool, Andhra Pradesh, India, live below the poverty line. Over 50% of the cultivators hold less than two hectares of dryland. Twice in every five years the village experiences drought. Recurrent droughts force migration to nearby cities for employment. In this region the deep black soils are deficient in major and micro nutrients like nitrogen, phosphorus, sulfur, boron and zinc. Cotton, groundnut, sunflower and chickpea are the major crops in the region. Cotton growers have been the worst hit by changing rainfall patterns.
This document summarizes a project to design a wireless weather monitoring system using GSM. The system monitors parameters like humidity, rainfall, temperature, and light intensity using sensors connected to a PIC16F877A microcontroller. The microcontroller converts analog sensor data to digital and monitors for abnormal readings. When abnormalities occur, a caution message is sent via GSM modem to programmed mobile numbers. Users can also request current data by sending an SMS. The system provides remote weather monitoring via the GSM network. It has applications in agriculture, industry, and medicine. The document outlines the hardware used including sensors, microcontroller, GSM modem, LCD display, and power supply.
Smart Real-time Control of Water SystemsStephen Flood
1) Smart Real-time Control of Water Systems uses Model Predictive Control (MPC) and surrogate models to optimize control of complex urban water systems in real-time.
2) A full-scale test and implementation of this approach was conducted on the urban drainage system in Aarhus, Denmark.
3) Current work is ongoing to further develop the MPC-surrogate modeling framework and its application to integrated control of drainage systems and wastewater treatment plants under changing rainfall conditions.
Climate and crop modeling by Gummadi Sridhar,Gizachew Legesse,Pauline Chiveng...ICRISAT
Climate effects on agriculture are of increasing concern in both the scientific and policy communities because of the growing population and the greater uncertainty in the weather during growing seasons. Changes in production are directly linked to variations in temperature and precipitation during the growing season and often to the offseason changes in weather because of soil water storage to replenish the soil profile. This is not an isolated problem but one of worldwide interest because each country has concerns about their food security.
SGM automatic weather station is an automated version of the traditional weather station, either to save human labor or to enable measurements from remote areas.
Resilient agricultural households through adaptation of climate smart agricul...ICRISAT
Climate variability has been, and continues to be the principal source of fluctuations in global food production in the arid and semi-arid tropical countries of the developing world. Favourable weather is essential for good harvests. Weather abnormalities like cyclones, droughts, hailstorms, frost, high winds, extreme temperature and insufficient photosynthetic radiation etc., may generally lead to very low or even no yields. Hence, characterization of agro climates is a pre-requisite to know the potential of a region, especially under dryland conditions for improving and stabilizing the productivity
We would like to present our solution for a Meteorological Information System with a wide range of functionality, including data gathering (manual input or automatic weather stations), web and mobile visualization and reporting functionality (SYNOP, METAR, SPECI, CLIMAT). The system is fully customizable and available on site or as a hosted solution.
Meniscus – Delivering data analytics to the connected world
The Meniscus analytics software provides high performance, flexible and scalable cloud-based tools. These tools will allow and help you to develop your bespoke applications quickly and easily. Turn your big (or small) data sets into the calculated metrics you need for your business.
Scaling up climate smart agriculture via the Climate Smart Village Approach f...ICRISAT
Given the high climatic variability in Telangana state in India, stakeholders came together to discuss context specific climate smart agriculture (CSA) practices and identify synergies to design and promote local level CSA implementation plans.
Ensemble rainfall predictions in a countrywide flood forecasting model in Sco...michaelcranston
1) A countrywide flood forecasting model in Scotland uses ensemble rainfall predictions from the Met Office's MOGREPS-R forecasting system as input to a distributed hydrological model called Grid-to-Grid.
2) The ensemble predictions provide a probabilistic assessment of flood risk across Scotland with lead times of 1-2 days, helping flood warning authorities communicate expected flood risk in a risk-based approach.
3) Case studies showed that the probabilistic forecasts helped flood warning officers better prepare for potential flooding by providing information on the confidence in river level forecasts.
Julian R - Using the EcoCrop model and database to forecast impacts of ccCIAT
Preliminary results on the assessment of global food security issues under changing climates. Presented at Tyndall Centre, Norwich, UK, by Julian Ramirez
The document discusses the development of a storm water forecast system for Singapore using distributed hydrological modeling and radar rainfall data. Key points include:
- A distributed hydrological model (MIKE SHE) using radar rainfall data provided better water level forecasts than previous lumped models using rain gauge data alone, enabling lead times of 10-70 minutes.
- Validation against 11 rainfall-runoff events showed the distributed radar-based model produced more accurate runoff hydrographs and water level forecasts than the previous rain gauge-based model.
- The best forecast performance was achieved for heavy to moderate rainfall events with wide spread coverage, occurring away from the radar location with no attenuation effects and steady storm movement speeds. These types of
Long range forecast 2011 southwest monsoon rainfallCDRN
This document provides an update on forecasts for the 2011 southwest monsoon rainfall in India. The forecasts indicate that the monsoon rainfall over the country as a whole is most likely to be below normal, estimated at 95% of the long-period average, with a model error of ±4%. Monthly rainfall totals for July and August are also forecast to be below normal. Rainfall over four geographical regions is predicted to range from 94-97% of the long-period average, depending on the region.
Alexa, the voice service that powers Amazon Echo, Echo Dot, Amazon Tap and Amazon Fire TV provides a set of built-in abilities, or skills, that enable customers to interact with devices in a more intuitive way using voice. Examples of these skills include the ability to play music, answer general questions, set an alarm or timer and more. Customers can then access these new skills simply by asking Alexa a question or making a command. This session will be a walkthrough of the latest Alexa Skills Kit (ASK) and will teach you how to build your own skills for Alexa enabled devices. You will also learn how to monitor your new skill using AWS CloudWatch and how to test your skill using AWS Lambda Unit Tests and the Alexa Voice and Service Simulators.
The document discusses innovations in artificial intelligence and cloud computing. It describes how AI has advanced from early neural networks to today's deep learning techniques. It highlights key AWS AI services like Amazon Rekognition, Lex, Polly and Machine Learning that make AI accessible. The cloud has helped accelerate AI progress by providing vast amounts of data, GPU processing power, and tools to build and deploy solutions at scale.
Prakash Palanisamy presented 9 security best practices for using AWS. He discussed understanding AWS's shared responsibility model where customers are responsible for security in the cloud. He recommended designing an information security management system (ISMS) to protect assets on AWS using features like IAM, VPCs, encryption, and monitoring tools. Prakash also covered securing infrastructure, data, operating systems, and implementing logging, auditing and incident response processes adapted for the cloud.
The document discusses how AWS Marketplace allows customers to discover, procure, deploy, and manage software in the AWS cloud. It notes that AWS Marketplace has over 3,800 software listings from more than 1,200 independent software vendors. It also discusses how AWS Marketplace provides value to customers by allowing them to rapidly deploy software on a pay-as-you-go basis, easily procure software, and tie software costs to actual usage.
This document summarizes discussions from the Extremes WG subgroup on precipitation extremes. The subgroup analyzed spatial and temporal characteristics of extreme precipitation events using statistical methods. Regarding Hurricane Harvey, preliminary analysis found its 50-inch rainfall has a recurrence interval of around 1000 years for the Gulf Coast region, but risks are increasing with warming sea surface temperatures and greenhouse gas levels. The subgroup developed methods to produce spatially coherent estimates of extreme precipitation risks using climate model data and station observations. Outstanding issues include understanding the meteorology behind statistical results and reconciling observed and modeled climate features like Gulf of Mexico sea surface temperatures.
We present a survey of computational and applied mathematical techniques that have the potential to contribute to the next generation of high-fidelity, multi-scale climate simulations. Examples of the climate science problems that can be investigated with more depth with these computational improvements include the capture of remote forcings of localized hydrological extreme events, an accurate representation of cloud features over a range of spatial and temporal scales, and parallel, large ensembles of simulations to more effectively explore model sensitivities and uncertainties.
Numerical techniques, such as adaptive mesh refinement, implicit time integration, and separate treatment of fast physical time scales are enabling improved accuracy and fidelity in simulation of dynamics and allowing more complete representations of climate features at the global scale. At the same time, partnerships with computer science teams have focused on taking advantage of evolving computer architectures such as many-core processors and GPUs. As a result, approaches which were previously considered prohibitively costly have become both more efficient and scalable. In combination, progress in these three critical areas is poised to transform climate modeling in the coming decades.
DSD-INT 2019 The FEWSPo system - actual state and new developments - TonelliDeltares
Presentation by Fabrizio Tonelli, Chiara Montecorboli, Selena Ziccardi, Marco Brian, ARPAE, at the Delft-FEWS User Days, during Delft Software Days - Edition 2019. Thursday, 7 November 2019, Delft.
Futoshi Yamauchi, Yanyan Liu, James Warner and Noam David
The 8th Tokyo International Conference on African Development (TICAD8)
Side Event: How Japan’s know-how can help address Africa’s food and nutrition challenges: Interventions and impacts
SEP 28, 2022 - 6:00 TO 7:30PM JST
This document discusses using a seasonal autoregressive integrated moving average (SARIMA) model to forecast precipitation in Mt. Kenya region. It fits various SARIMA models to monthly precipitation data from 1970 to 2011 and selects the best model with the lowest AIC and BIC values. The best model was found to be SARIMA(1,0,1)x(1,0,0)12, which had two statistically significant variables and passed diagnostic checks. Forecast accuracy statistics for this model, including ME, MSE, RMSE and MAE, indicated the SARIMA model provides a good method for precipitation forecasting in Mt. Kenya region.
Optimal combinaison of CFD modeling and statistical learning for short-term w...Jean-Claude Meteodyn
After almost three decades of active research, short-term wind power forecasting is now considered as a mature field. It has been widely and successfully put into operation within the past ten years. Meteodyn with over a decade of experience in wind engineering has contributed to this spread with tens of wind farm equipped with forecast solutions around the world. Our next-generation short-term forecasting solution has been designed to makes the most of both a tailored micro-scale CFD modeling and advanced statistical learning. In the frame of our model design, various options have been considered and evaluated taking into account both model performance and operational constraints. Two main approaches for wind power forecasting are usually considered in the literature (and sometimes opposed): “physical” and “statistical”. It is widely admitted that an optimal combination of both is necessary to build a high performance forecasting system. However, behind "optimal combination" resides a wide variety of design options. We propose here to shed some light on what performances one should expect from several modeling options for combining physics (mesoscale/CFD modeling) and statistics (grey/black box statistical learning, phase/magnitude correction, data filtering). Case studies are taken from real wind farms in various climate and terrain conditions.
In this deck from the Stanford HPC Conference, Peter Dueben from the European Centre for Medium-Range Weather Forecasts (ECMWF) presents: Machine Learning for Weather Forecasts.
"I will present recent studies that use deep learning to learn the equations of motion of the atmosphere, to emulate model components of weather forecast models and to enhance usability of weather forecasts. I will than talk about the main challenges for the application of deep learning in cutting-edge weather forecasts and suggest approaches to improve usability in the future."
Peter is contributing to the development and optimization of weather and climate models for modern supercomputers. He is focusing on a better understanding of model error and model uncertainty, on the use of reduced numerical precision that is optimised for a given level of model error, on global cloud- resolving simulations with ECMWF's forecast model, and the use of machine learning, and in particular deep learning, to improve the workflow and predictions. Peter has graduated in Physics and wrote his PhD thesis at the Max Planck Institute for Meteorology in Germany. He worked as Postdoc with Tim Palmer at the University of Oxford and has taken up a position as University Research Fellow of the Royal Society at the European Centre for Medium-Range Weather Forecasts (ECMWF) in 2017.
Watch the video: https://youtu.be/ks3fkRj8Iqc
Learn more: https://www.ecmwf.int/
and
http://www.hpcadvisorycouncil.com/events/2020/stanford-workshop/
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This document analyzes extreme precipitation events in the Gulf region from 1949-2017, with a focus on Hurricane Harvey. It examines rainfall totals from Harvey and other events using grid boxes of different sizes. Harvey had rainfall exceed 50 inches in some locations over multiple days. The analysis ranks the top 100 rainfall events and finds that 24 of these were caused by tropical cyclones, while most others were associated with fronts. It discusses the challenges of analyzing extreme precipitation at different spatial and temporal scales, from individual thunderstorms to hemispheric weather patterns.
As global warming intensifies, learning how to adapt to climate changes and consequent extreme weather events is gaining urgency. More accurate weather models and intelligent warning systems enable the improvement of the resilience of the local areas and production activities. One way of achieving this is through obtaining more accurate short term weather forecasts tailored for specific applications by analyzing large amounts of publicly available data such as localized meteorological measurements obtained from IoT sensors, open-source forecasts and even Earth observation data. In this talk we will show how we apply machine learning algorithms to efficiently improve and transform weather forecasts obtained from meteorological services and implement them in various decision-making use-cases such as precision agriculture, heating and cooling in buildings, urban infrastructure optimization (water distribution, urban lighting, traffic), logistics optimization and many more.
This document summarizes research on monsoon rainfall forecasting in India. It discusses:
1) The importance of monsoon prediction and approaches to long-term and short-term forecasting. Long-term prediction models use statistical correlations with ocean and atmospheric parameters, while short-term relies on numerical weather prediction models.
2) Factors used in the Indian Meteorological Department's long-term statistical forecasts in March/April and May/June, which include sea surface temperatures and pressures.
3) Evidence that short-term daily rainfall shows a scale-invariant power law distribution, making it difficult to predict precisely at a single location but easier when averaged over multiple locations.
4) The use of
1) Integrated flood management tools include knowledge bases, analysis and modeling, decision making support, and communication tools to help with issues like land use planning, structural measures, preparedness, and emergency response.
2) Mathematical models and decision support systems using hydrologic and hydraulic models can help optimize reservoir operations to reduce downstream flooding while meeting other objectives.
3) Case studies from India, Thailand, and Bangladesh demonstrate how forecasting systems and flood inundation models can help provide early warning and response guidance.
Pakistan is highly vulnerable to climate change impacts according to international rankings. The document discusses Pakistan's vulnerability and outlines projections for increasing temperatures and uncertain changes in rainfall. Dynamically and statistically downscaled climate models project warmer conditions that could significantly reduce cotton yields by 2050 and potentially cause small declines in wheat. The author's organization provides tailored projections to end users and conducts capacity building. Challenges include limitations of models and computing resources. Improving data availability and coordination between organizations could enhance climate projections for Pakistan.
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Probabilistic weather forecasts for risk management of extreme events
1. Probabilistic weather forecasts for risk
management of extreme events
Jarmo Koistinen1, Juha Kilpinen1, and Mari Heinonen2
1 Finnish Meterological Institute
2 Helsinki Regions Environmental Services Authority HSY, Water
management, Wastewater treatment
2. Weather and mining
1. Environmental measurements (e.g. weather radars)
including open data, Big data, crowdsourcing and IOT
2. Diagnosis and probabilistic prediction of high-impact
weather: nowcasting, numerical weather prediction,
seasonal and climate forecasts
3. Diagnosis and prediction of weather-induced conditions
(flooding, storm water hydrology and hydraulics, water
and air pollution, working and process conditions):
• Environmental impacts on mining processes
• Mining process impacts on the environment
4. Support data for the adaptation of weather and water
impacts in the mining processes:
• Risk management (mitigation actions)
• Optimization (situational awareness and automatic
tuning of processes)
Chainedserviceprocess
Content,qualityandICTspecifications
3. Objective: Proactive optimization and risk management
of mining processes that depend on high-impact weather,
in most cases extreme rainfall
4. Economic risk of a future weather event =
{probability of the event} x
{expected losses induced by the event}
Example: 0.01 (1 %) x 1000 M€ = 1 (100 %) x 10 M€
5. Rainfall event = exceedance of a fixed
accumulation during a period, e.g.
250 mm/week
Forecast of accumulated rainfall
Expectedlosses
1k€
1M€
1000 M€
Uncertainty
Uncertainty can
be characterized
with the aid of
probabilities
6. Conclusion: Forecasts of probabilities are
vitally important for decision making –
and reasonable in meteorological sense
An example at a specific location and time period:
Probability of exceeding 50 mm during the next week = 98 %
Probability of exceeding 100 mm during the next week = 30 %
Probability of exceeding 200 mm during the next week = 1 %
The tool for obtaining exceedance probabilities is
ensemble prediction system (EPS) i.e. instead of a single
forecast we compute multiple alternative scenarios
that estimate probabilities of high-impact events.
Statistical matching of the predicted probabilities
with observational data will improve event
predictions – but it is not trivial!
7. Weather radar based movement of precipitating
areas is the basis for 0 - 3 (-6) h long nowcasts
• Pilot projects (Tekes/RAVAKE &
MMEA; EU/HAREN & EDHIT):
Probabilities computed from 51
members of ensemble
forecasts (Koistinen et al. 2012)
• Measurement accuracy and
quality (MMEA/WP 3/Task 4)
• Computationally demanding
• Growth and decay of rainfall
systems not covered =>
extrapolative prediction skill
becomes low in 1-6 hours
• Update cycle 5-15 min
8. Numerical weather prediction NWP is required
for lead times 3h - 15 days (- seasons)
• Data assimilation
- chaotic equations forecast initial state important
- problem : observations inaccurate, spatially/temporally sparse
- remedy : model gives a more complete state of the atmosphere
- solution : combine observations with an earlier forecast (”first guess field") to
form the initial state of the forecast = Data assimilation
• Method used in Hirlam : 4DVAR = four-dimensional variational data assimilation
• State-of-the-art : 4DVAR used only in very few LAM models worldwide
• Considerable resources devoted to pre-processing, quality control, tuning and
assimilation of the data!
Forecast model
Forecasts
Analyses
First guess field
Data assimilation system
Observations
Forecast
initial state
9. Physical laws are presented
in a form that a computer can
compute the future state of
atmosphere from the present
state of atmosphere.
All physical variables
(temperature, pressure,
humidity, …) are presented in
a grid with several layers.
The typical distance between
grid points is 3-15 km. The
number of vertical levels
varies typically between 50
and 150.
Limitations:
• Update cycle (3-) 6 -12 h
• NWP not good in
predicting the proper time
and place of convective
rain storms
Global forecast model
11. Ensemble Forecasting
Forecast time
Temperature
Alternative scenarios of the predicted future in terms of the Ensemble ≈
the real Probability Distribution (PDF) => Exceedance probabilities
Initial condition Forecast
Perturbed initial conditions
Stochastic physics
12. Global EPS system at ECMWF
• 1 control run + 50 perturbed runs
• An ensemble forecast provides
probablities of (extreme) events
e.g. probability of precipitation
over 50 mm in next 10 days for a
certain area or location.
• Forecasts are available 10-15
days ahead
13. Present time
Gauge or radar
measurements
of rainfall, river
flow measurements
Previous week-months
Rain and river flow forecasts,
Next week
105 mm
probability > 10 mm = 95 %
probability > 20 mm = 40 %
probability > 30 mm = 10 %
Most likely accumulation = 17 mm
An example of forecast content for a mining location
or for a river catchment interacting with the mine
An actual pilot exists at the Kittilä gold mine: Rainfall forecasts (FMI) ->
Hydrological model of Seurujoki (SYKE) -> products (Agnico Eagle)
Note: Automatic real-time weather and water
impact models of the user’s processes and risks
are still weakly developed in Finland.
14. Operational application at HSY
Objectives
• Alarming of predicted influent increase
(capacity problems possible in extreme
cases)
• Bypass flow minimization (environment
risk)
• Adaptive process actions, e.g. optimize
influent tunnel volume (pumping)
Precipitation
nowcast ensemble
(5, 50 and 90 %)
Rainfall-Runoff model
1 mm ~ 25 000 m³
Supply tunnel
Wastewater influent flow
Storm water inflow
forecast
Viikinmäki WWTP
Water level
Treatment capacity
and process condition
Flow adjustment
Decision support
centre
Pumping
Total influent flow
200 000 – 800 000 m³/day
15. • “Smart mining processes” are
presently rather primitive in
responding adaptively on future
weather and water risks and
impacts
• Probabilistic predictions of high-
impact weather, especially
rainfall, can be valuable for
proactive risk management and
optimization of mining processes
• Chaining of probabilistic weather
predictions with impact models
(e.g. hydrology, hydraulics,
mining processes) can offer
valuable automatic tools for
decision support
Conclusions